Departs Tuesday, Thursday, Friday & Saturday 9.30am.

Allow 1.5 hours for tour followed by lunch.

Cost $120. Min 2 persons

Designed to educate everyone from the “day to day” consumer to the coffee connoisseur.

Classes are by appointment only.

Question your palate, master your intellect and test your agility in this high-intensity sensory skirmish designed for the young, and the wise!

Mathematically, quantum mechanics can be regarded as a non-classical probability calculus resting upon a non-classical propositional logic. More specifically, in quantum mechanics each probability-bearing proposition of the form “the value of physical quantity \(A\) lies in the range \(B\)” is represented by a projection operator on a Hilbert space \(\mathbf{H}\). These form a non-Boolean—in particular, non-distributive—orthocomplemented lattice. Quantum-mechanical states correspond exactly to probability measures (suitably defined) on this lattice.

It is uncontroversial (though remarkable) that the formal apparatus of quantum mechanics reduces neatly to a generalization of classical probability in which the role played by a Boolean algebra of events in the latter is taken over by the “quantum logic” of projection operators on a Hilbert space. [ 1 ] Moreover, the usual statistical interpretation of quantum mechanics asks us to take this generalized quantum probability theory quite literally—that is, not as merely a formal analogue of its classical counterpart, but as a genuine doctrine of chances. In this section, I survey this quantum probability theory and its supporting quantum logic. [ 2 ]

[For further background on Hilbert spaces, see the entry on quantum mechanics . For further background on ordered sets and lattices, see the supplementary document: The Basic Theory of Ordering Relations . Concepts and results explained these supplements will be used freely in what follows.]

Departs Tuesday, Thursday, Friday & Saturday 9.30am.

Allow 1.5 hours for tour followed by lunch.

Cost $120. Min 2 persons

Designed to educate everyone from the “day to day” consumer to the coffee connoisseur.

Classes are by appointment only.

Question your palate, master your intellect and test your agility in this high-intensity sensory skirmish designed for the young, and the wise!

Departs Tuesday, Thursday, Friday & Saturday 9.30am.

Allow 1.5 hours for tour followed by lunch.

Cost $120. Min 2 persons

Designed to educate everyone from the “day to day” consumer to the coffee connoisseur.

Classes are by appointment only.

Question your palate, master your intellect and test your agility in this high-intensity sensory skirmish designed for the young, and the wise!

Mathematically, quantum mechanics can be regarded as a non-classical probability calculus resting upon a non-classical propositional logic. More specifically, in quantum mechanics each probability-bearing proposition of the form “the value of physical quantity \(A\) lies in the range \(B\)” is represented by a projection operator on a Hilbert space \(\mathbf{H}\). These form a non-Boolean—in particular, non-distributive—orthocomplemented lattice. Quantum-mechanical states correspond exactly to probability measures (suitably defined) on this lattice.

It is uncontroversial (though remarkable) that the formal apparatus of quantum mechanics reduces neatly to a generalization of classical probability in which the role played by a Boolean algebra of events in the latter is taken over by the “quantum logic” of projection operators on a Hilbert space. [ 1 ] Moreover, the usual statistical interpretation of quantum mechanics asks us to take this generalized quantum probability theory quite literally—that is, not as merely a formal analogue of its classical counterpart, but as a genuine doctrine of chances. In this section, I survey this quantum probability theory and its supporting quantum logic. [ 2 ]

[For further background on Hilbert spaces, see the entry on quantum mechanics . For further background on ordered sets and lattices, see the supplementary document: The Basic Theory of Ordering Relations . Concepts and results explained these supplements will be used freely in what follows.]

ACA's members -- cable, phone, and fiber-to-the-home operators and municipalities -- deliver affordable basic and advanced services to nearly 7 million households and businesses. ACA members operate in every state, offering high-definition television, next generation Internet access, and digital phone service. Access to advanced communications is not a luxury but a critical necessity for consumers and companies, schools and hospitals. America's economic prosperity in smaller markets and rural areas depends on the growth and success of ACA members, who believe a connected nation, is a united nation.

The ACA asks lawmakers and regulators to ensure fair treatment so that small and medium-sized independent operators may continue to supply affordable video, broadband, and phone services to Main Street America. Through active participation in the policymaking process, ACA members and leaders advocate for the interests of their customers, their companies, and their communities to help ensure the continued viability of their way of life in hometown America.

Since 1993, the ACA has represented small and medium-sized cable operators before the U.S. Congress, Federal Communications Commission and other federal agencies, advocating for the interests of their customers, their companies, and their communities to help ensure the continued viability of their hometown's way of life.